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Completely Conservative Difference Schemes for Fluid Dynamics in a Piezoconductive Medium with Gas Hydrate Inclusions

机译:具有天然气水合物夹杂物的压电导电介质中流体动力学的完全保守差异方案

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摘要

The dynamics equations for a two-component fluid in a porous medium with gas hydrate inclusions are approximated on a structurally irregular difference grid. The case of a thermodynamically equilibrium model is considered. The support operator method is used to construct a family of completely conservative two-level difference schemes. The time approximation is based on expressions "weighted" according to grid time levels with weighting factors that generally vary in space. For a difference fluid dynamics problem, an algorithm based on splitting into physical processes is proposed.
机译:具有气体水合物夹杂物的多孔介质中双组分流体的动态方程在结构不规则的差异网格上近似。 考虑了热力学平衡模型的情况。 支撑操作方法用于构建完全保守的两级差方案的系列。 时间近似是基于根据网格时间级别的表达式“加权”,其加权因子通常在空间中变化。 对于差异流体动力学问题,提出了一种基于分裂到物理过程中的算法。

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